Finite Difference Methods for Nonlinear Evolution Equations - Zhi-Zhong Sun,Qifeng Zhang,Guang-hua Gao,China Science Publishing & Media Ltd.
-25% su kodu BOOKS
Pristatymas per 10-16 d.d.
30 dienų grąžinimo politika
Nonlinear evolution equations are widely used to describe nonlinear phenomena in nature and social sciences. However, they usually are quite difficult to solve in most instances. This book gives the finite difference methods for solving nonlinear evolution equations. The main numerical analysis tool is the energy method. This book considers the difference methods for the initial-boundary value problems of t ... Visas aprašymas
Jums taip pat gali patikti
Aprašymas
Nonlinear evolution equations are widely used to describe nonlinear phenomena in nature and social sciences. However, they usually are quite difficult to solve in most instances. This book gives the finite difference methods for solving nonlinear evolution equations. The main numerical analysis tool is the energy method.
This book considers the difference methods for the initial-boundary value problems of twelve nonlinear partial differential equations. They are Fisher equation, Burgers' equation, regular long wave equation, Korteweg-de Vries equation, Camassa-Holm equation, Schrödinger equation, Kuramoto-Tsuzuki equation, Zakharov equation, Ginzburg-Landau equation, Cahn-Hilliard equation, epitaxial growth model and phase field crystal model.
This book is a monograph for the graduate students and science researchers majoring in computational mathematics and applied mathematics. It will be also useful to all researchers in related disciplines.
Daugiau informacijos
| Autorius | Zhi-Zhong Sun, Qifeng Zhang, Guang-hua Gao, China Science Publishing & Media Ltd. |
|---|---|
| Leidėjas | Walter de Gruyter GmbH |
| Išleidimo metai | 2023 |
| Viršelio tipas | Kieti viršeliai |
| EAN | 9783110795851 |